The value of 2^1/4 * 4^1/8 * 8^1/16 *16^1/32...... Till infinity Is. (The answer is 2)

The value of 2^1/4 * 4^1/8 * 8^1/16 *16^1/32...... Till infinity Is. (The answer is 2)

Lisa earned RM2000 in a certain year from a certain source and her earnings from that year continued to increase at the rate of 5% per annum. Calculate, to nearest RM, the total amount she received...

The seventh term, u7, of a geometric sequence is 108. The eighth term, u8, of the sequence is 36. (a) Write down the common ratio of the sequence. (b) Find...

If the second term of a geometric progression is -4/3 and the third term is 8/3, find a1 and r a1 being first term and r being common ratio.

the 10th term of harmonic progression 1/5,4/19,2/9,4/7,.....is ?

I need help with this.

in a set of four numbers, the first three are in a geometric sequence and the last in an arithmetic sequence with a common difference of 6. if the number is the same as the fourth, find the four...

the sum of three numbers in geometric sequence is 14. if the first two terms are each increased by 1 and the third term decreased by 1, the resulting numbers are in an arithmetic sequence. find the...

the third term of a geometric sequence is 6 and the fifth is 81 times the first term. write the first five terms of the progression, assuming the terms are positive

indicate where these are a) geometric, arthmetic or neither b) If geometric, give the common ratio. If arithmetic, give the common...

I feel we have two unknown values here, either the first term or sum to infinity should have been given. I think so! Help

a)If the value of an article is assumed to increase annually by 5% of its value at the beginning of the year,after how many years will its value double? b).If the common ratio of a GP with a sum...

Geometric Progression A progression is another way of saying sequence thus a Geometric Progression is also known as a Geometric Sequence. A Geometric Progression is a special sequence defined by the special property that the ratio of two consecutive terms is the same for all the terms in the sequence. Whereas in Arithmetic Progression we talked of difference, here we talk of ratios... read more

FIND THE TOTAL DISTANCE IT HAS TRAVELLED WHEN IT HITS THE GROUND FOR THE 10TH TIME

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